Mathematics 9 Past Papers 2015 MCQs Tests

Federal Board, FBISE Mathematics 9 MCQs Tests of 2015 Past Papers are available on this page. There are two Mathematics papers conducted in 2015, the one is taken within Pakistan and the second paper is an overseas paper. MCQs Tests for both papers are given below. Chapter-wise MCQs Tests of Mathematics 9 are available HERE.

Past Paper 2015 (Local)
Practice MCQs Test

/15

20

Class 9 Mathematics
Past Paper 2015 (Local)
Practice MCQs Test

1 / 15

The right bisectors of sides of an acute triangle intersect each other _____ the triangle.

On

Inside

Outside

Beside

2 / 15

Which of the following measurement of the sides are right angled?

2, 3, 5

2, 3, 7

1, 2, 3

4, 3, 5

3 / 15

Factors of \({ 3x }^{ 2 }-x-2\) are:

(x - 1),(3x + 2)

(x - 1),(3x - 2)

(x + 1),(3x - 2)

(x + 1),(3x + 2)

4 / 15

An equilateral triangle is a/an _______ triangle.

Obtuse

Equiangular

Scalene

Right angled

5 / 15

If the capacity ‘c’ of an elevator is at most 1600 pounds then:

c ≥ 1600

c > 1600

c < 1600

c ≤ 1600

6 / 15

P(2, −3) lies in the quadrant:

IV

I

II

III

7 / 15

If X + \(\begin{bmatrix} -1 & -2 \\ 0 & -1 \end{bmatrix}\)=\(\begin{bmatrix} 1 & 0 \\ 1 & 0 \end{bmatrix}\) then X is equal to:

\(\begin{bmatrix} 2 & 2 \\ 0 & 2 \end{bmatrix}\)

\(\begin{bmatrix} 0 & 2\\ 2 & 2 \end{bmatrix}\)

\(\begin{bmatrix} 2 & 2 \\ 2 & 0 \end{bmatrix}\)

\(\begin{bmatrix} 2 & 0 \\ 0 & 2 \end{bmatrix}\)

8 / 15

The product of two algebraic expressions is equal to the _____ of their HCF and LCM

Product

Quotient

Difference

Sum

9 / 15

Log p – Log q is same as:

\(log { \frac { q }{ p } } \)

log (p − q)

\(\frac { log { p } }{ log { q } } \)

\(log { \frac { p }{ q } } \)

10 / 15

The logarithm of any number to itself as base is:

1

10

0

-1

11 / 15

\(\frac { { a }^{ 2 }-{ b }^{ 2 } }{ a+b } \) is equal to:

\({ { (a-b) }^{ 2 } }\)

a + b

a - b

\({ { (a+b) }^{ 2 } }\)

12 / 15

In \(\sqrt [ 3 ]{ 35 } \) the radicand is:

3

35

\(frac { 1 }{ 3 } \)

None of these

13 / 15

Triangles on equal base and equal altitudes are equal in:

Area

Size

Volume

Lengths

14 / 15

Which one of the following sets of lengths can be the lengths of the sides of a triangle?

2, 4, 7

2, 3, 5

3, 4, 5

4, 3, 7

15 / 15

Distance between the points (1,0) and (0,1) is:

2

0

\(\sqrt { 2 } \)

1

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Past Paper 2015 (Overseas)
Practice MCQs Test

/15

10

Class 9 Mathematics
Past Paper 2015 (Overseas)
Practice MCQs Test

1 / 15

The right bisectors of sides of an obtuse triangle intersect each other _____ the triangle.

On

Beside

Outside

Inside

2 / 15

Order of transpose of \([\begin{matrix} 2 & 1 \\ 0 & 1 \\ 3 & 2 \end{matrix}]\) is?

1-by-3

3-by-1

2-by-3

3-by-2

3 / 15

Parallelograms on the same base and between the same parallel lines are equal in:

Area

Volume

Perimeter

Size

4 / 15

The logarithm of any number to itself as base is:

10

1

0

-1

5 / 15

P(−3, −3) lies in the quadrant:

I

IV

III

II

6 / 15

The sum of lengths of any two sides of a triangle is ______ than the length of third side.

Smaller

Twice

Half

Greater

7 / 15

\((27{ x }^{ -1 })^{ \frac { -2 }{ 3 } }\) = ?

\(\frac { \sqrt { { x }^{ 2 } } }{ 9 } \)

\(\frac { \sqrt { { x }^{ 2 } } }{ 8 } \)

\(\frac { \sqrt [ 3 ]{ { x }^{ 2 } } }{ 9 } \)

\(\frac { \sqrt [ 3 ]{ { x }^{ 2 } } }{ 8 } \)

8 / 15

Midpoint of the points (2, −2) and (−2,2) is:

(2 , 2)

(0 , 0)

(−2, −2)

(1 , 1)

9 / 15

If x is not longer than 10, then:

x > 10

x < 10

x ≥ 8

x ≤ 10

10 / 15

The factors of \({ x }^{ 2 }-5x+6\) are:

x + 1, x − 6

x − 2, x − 3

x + 6, x − 1

x + 2, x + 3

11 / 15

4x − 3y − 2 is an algebraic:

Sentence

Equation

Inequation

Expression

12 / 15

Two points determine a line segment and three non-collinear points determine a:

Circle

rectangle

Line

Plane

13 / 15

LCM of \({ a }^{ 2 }+{ b }^{ 2 }\) and \({ a }^{ 4 }-{ b }^{ 4 }\) is:

\({ a }^{ 4 }-{ b }^{ 4 }\)

\({ a }^{ 2 }-{ b }^{ 2 }\)

\({ a }^{ 2 }+{ b }^{ 2 }\)

a-b

14 / 15

Let ‘c’ be the longest of the sides a, b and c of the triangle then if \({ a }^{ 2 }+{ b }^{ 2 }\)>\({ c }^{ 2 }\) then the triangle is:

Obtuse

Scalene

Right

Acute

15 / 15

Real part of 2ab ( i + i² ) is:

-2ab

-2abi

2ab

2abi

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